2014
DOI: 10.2139/ssrn.2456632
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Time Varying Transition Probabilities for Markov Regime Switching Models

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Cited by 17 publications
(13 citation statements)
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“…A parallel strand of the literature allows for time-variation in the probability of regimeswitching but resorts to univariate or multivariate regression set-ups; see: Filardo (1994), Diebold et al (1993), Kim (2004), Kim et al (2008), Amisano and Fagan (2013), Bazzi et al (2014) as well as Chang et al (2017). In these papers, the probability of regime switching depends on certain variables of interest, but the regression set-ups do not permit feedback effects among the endogenous variables.…”
Section: Introductionmentioning
confidence: 99%
“…A parallel strand of the literature allows for time-variation in the probability of regimeswitching but resorts to univariate or multivariate regression set-ups; see: Filardo (1994), Diebold et al (1993), Kim (2004), Kim et al (2008), Amisano and Fagan (2013), Bazzi et al (2014) as well as Chang et al (2017). In these papers, the probability of regime switching depends on certain variables of interest, but the regression set-ups do not permit feedback effects among the endogenous variables.…”
Section: Introductionmentioning
confidence: 99%
“…The time variation is observation driven based on the score function of the predictive model density. This is similar to the GAS model of Creal et al (2013), but the time variation is not limited to the transition probabilities as in the study by Bazzi et al (2017).…”
Section: The Hidden Markov Modelmentioning
confidence: 73%
“…In these models, we want to construct a continuous time process on some countable state-space S that satisfies the Markov property ℙ( X n = x n | X n − 1 = x n − 1 ), were X ∈ S , and X = { X n :Ω→ S } n ∈ ℕ denotes the stochastic process for the transition within the state-space S . The Timed Markov Models are defined as (21): …”
Section: Methodsmentioning
confidence: 99%